Solve for arc BC

Q: Find the area of a triangle with side lengths 7 and 9 and the angle in between these lengths is…

A: Given, a= 7 units b= 9 units Angle C= 70° (i.e, the angle between a and b)

Q: Write Arc Length Formula?

A: Our Aim is to define the Arc Length Formula.

Q: 2 + 4 dy

A: Topic:- integration

Q: Evaluate: arccos(-1): Give your answer in degrees.

A:

Q: explain why arctan ( tan (3pi/4)) does not equal 3pi/4

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Q: 90° 8 in

A: wehave to find the arc length

Q: If arcsec x=1, then the value of x is?

A: Consider the provided expression, arcsecx=1 Find the value of x. We can write as, Apply the…

Q: Find the length of arc RS

A: Length of the arc can be found by =2πr∅360 where  ∅=∠RQS  in our case              r = Radius of…

Q: 123°

A:

Q: Simplify tan(2 arctan ). 4/3 2/3 O 3/4

A:

Q: symbolnc papa dx = %3D

A: Given: ∫04xx2+5dx

Q: Find arc YZ

A: find arc YZ

Q: A tire is rotating 720 times per min. Through how many degrees does a point on the edge of the tire…

A: A tire is rotating 720 times per min. Through how many degrees does a point on the edge of the tire…

Q: •= (L) ! Au — ит!

A: Please see the below picture for detailed solution.

Q: Find the length of the arc s in the figure 115⁰ 5

A: Given θ=360-115θ=245°θ=245×π180cθ=49×π36cθ=49π36c and r=5

Q: Use trigonometric substitubion to solve the intergral

A: Given that ∫22+10x+x2xdx

Q: Find the length. of the arc やこ 2c0s Value

A:

Q: completes one rotation on its axis every 24 hours. Through how many 4. degrees does a point on the…

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Q: solve for angle X

A:

Q: Two sides of a triangle are 4 cm and 7 cm and the 3rd side is changing at 0.2cm/min. At what rate is…

A: hello greetings from bartelby.i am here to help you.

Q: Find the length in feet of arc ST.

A:

Q: Which has the largest angular diameter in the sky-the Sun or Moon during an annular eclipse?

A: Solar eclipses occur during new moon day when moon is positioned between earth and sun.

Q: A tire is rotating 720 times per min. Through how many degrees does a point on the edge of the tire…

A: To Determine: A tire is rotating 720 times per min. Through how many degrees does a point on the…

Q: A bicycle wheel rotates 98 times in 1 minute. Through how many DEGREES does a point on the tip of…

A:

Q: cot 180°

A: Given that the trigonometry form cot180°. We know that, π=180° cotπ+θ=cotθ cot0= Not defined

Q: use a half-angle formula to find sin(105degrees).  Simplify your answer completely.

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Q: 8. Find sec (30 deg), csc (225 deg),

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Q: (tan(7e)) = dr

A:

Q: The period of the moon’s rotation around Earth is 2.36055 x 106 sec. Estimate the distance to the…

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Q: Solve for Angle [0°, 360°): (tan x)² - tanx = 0

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Q: 25 Simplify sec(arcsec 1/2 ). no solution -1/2 1/2

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Q: Simplify arcsin (-). KIO $0 11x 6 7x :|00

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Q: I = Sin 52 ()

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Q: 13) y = arcsec 1

A: 13.giveny=arcsec1xwe know differentiation ofddxarcsecx=1xx2-1

Q: Use trigonometric substitution with clear and complete solution.

A:

Q: 60° 6.

A: Given,

Q: Solve for side b if tan A = 2.65870 and a = 8.4

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Q: What type of arc is DEC?

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Q: sint cost = 1 sect csct

A: (sint) / (cosect) + (cost) / (sect) = 1

Q: Solve for x in the right triangle shown.

A: Given, right triangle is

Q: A wheel is rotating 720 times per minute. Through how many degrees does a point on the edge of the…

A: 1 minute= 60 seconds   So in 60 seconds the wheel rotates 720 times So, in 1 second it rotates…

Q: Find arc EV

A:

Q: Find-he arca of the figure

A: Area of rectangle = length ×width =l×w we can find the area of figure  by making subparts of the…

Q: Find the arc Length [.3] 1,3

A: Our objective is to calculate the arc length.

Q: Find the exact value of csc 300 degree

A: Given:csc 300°

Q: A tower casts a shadow (on level ground) 32 meters long when the sun is 55° above the horizon (above…

A:

Q: Suppose the tip of the minute hand of a clock is 5 inches from the center of the clock. Determine…

A: Given: The tip of the minute hand of a clock is 5 inchesTo determine the distance traveled by the…

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.